Extending quasi-invariant measures by using subgroups of a given group.
Extension of the Birkhoff and von Neumann ergodic theorems to semigroup actions
Extensions of invariant measures on Euclidean spaces
Extreme topological measures
It has been an open question since 1997 whether, and under what assumptions on the underlying space, extreme topological measures are dense in the set of all topological measures on the space. The present paper answers this question. The main result implies that extreme topological measures are dense on a variety of spaces, including spheres, balls and projective planes.
Factors, Roots and Embeddability of Measures on Lie Groups.
Fatou's lemma and Lebesgue's convergence theorem for measures.
F-Expansions of rationals.
Feynman diagrams and large order estimates for the exponential anharmonic oscillator
Feynman maps, Cameron-Martin formulae and anharmonic oscillators
Finitely additive invariant measures. I
Finitely additive invariant measures. II
Finitely subadditive outer measures, finitely superadditive inner measures and their measurable sets.
Flatness of Domains and Doubling Properties of Measures Supported on their Boundary, with Applications to Harmonic Measure.
Flows in Networks and Hausdorff Measures Associated. Applications to Fractal Sets in Euclidian Space
Fourier analysis and paths of brownian motion
Fourier-Feynman transforms of unbounded functionals on abstract Wiener space
Huffman, Park and Skoug established several results involving Fourier-Feynman transform and convolution for functionals in a Banach algebra S on the classical Wiener space. Chang, Kim and Yoo extended these results to abstract Wiener space for a more generalized Fresnel class A1,A2 than the Fresnel class (B)which corresponds to the Banach algebra S. In this paper we study Fourier-Feynman transform, convolution and first variation of unbounded functionals on abstract Wiener space having the form...
Fundamental theorem of Wiener calculus.
Funktionalanalytische Fassung des Satzes von Radon-Nikodym. I.
Gamma-compactification of measurable spaces.
Gaussian measures and covering theorems